Top Tweets for #liegroups
#NextatBIRS Cluster Algebras, Webs, and Canonical Bases, March 22 - 27, 2026 https://t.co/urtCuVkY1B
#RepresentationTheory #Combinatorics #TopologicalGroups #LieGroups #Algebras
@NSF-MPS #DMSFunded @Innovation_AB @NSERC_CRSNG @CRSNG_NSERC
A new Special Issue opens for submission!
Title: Quantum Symmetries: Structures, Dynamics, and Algebra
Editor: Timothy Ganesan
Details: https://t.co/r3r31yQB79
#callforpapers #mdpisymmetry #Liegroups #Liealgebra #supersymmetry
@UCalgary
#NextatBIRS-IASM New Tools in the Local and Global Langlands Programs, July 27 - August 1, 2025 https://t.co/ACWQlE8ZJV
#Algebraic #NumberTheory #Topological #LieGroups
📢Welcome to read the paper "Structured Dynamics in the Algorithmic Agent", by Giulio Ruffini, Francesca Castaldo, Jakub Vohryzek
👉Find full article at: https://t.co/MRhbh9zEvF
#DynamicalSystems #AlgorithmicInformationTheory #LieGroups #KolmogorovTheory #NeuralNetworks #AI
🔓Download Now: #JapaneseJournalofMathematics
Yves Benoist @CNRSIdFSud, Jean-François Quint
@univ_spn 🇫🇷:
"Introduction to random walks on homogeneous spaces" 👉 https://t.co/VctsvRRNy6
Published: 17 November 2012
#Liegroups #ClayResearchAward 2011
#JJM #100th 🎂 #anniversary
Imagine if our universe was flat – every particle, building, and person like a cartoon. In this 2D world, particles would appear as points on invisible circles, forming structures called Lie groups. #FlatUniverse #QGR #Physics #LieGroups
✨ Recently accepted by #informationgeometry
Jun-ichi Inoguchi @hokkaido_unv
"On the statistical Lie groups of normal distributions"
#LieGroups #Lorentzmetrics #井ノ口順一
Free view 🔗 https://t.co/JnFzSESgSC
https://t.co/49XnePLj11
This paper re-examines Rosenfeld's study linking exceptional #Liegroups to projective and #hyperbolicspaces, using #cosetmanifoldtheory.
最後はD加群の理論，BBの局所化定理を述べたあと，旗多様体上に有限軌道を持つ部分群に関する既約HC加群の分類定理まで．
K（対称部分群） も B（ボレル部分群） も分け隔てなくできるところがいい．
納得の内容．無料だしね．おすすめだよ．
2/🧵 #Etingof #RT of #LieGroups
エティンゴフによる「リー群の表現論」
MITの大学院向け講義録．
コスタントの定理(S(g) が S(g)^G 上の自由加群) やデュフロの定理（∀原始イデアルは∃最高ウェイト加群の零化イデアル）など通常リー群論では講義されない内容が特徴的．
1/🧵 #Etingof #RT of #LieGroups
Pavel Etingof: Representations of Lie groups https://t.co/sT9WPnUNkv https://t.co/6OP9WIao1X
New on arXiv!!! 🚨🚨🔥🔥🤯🤯
A Unified Framework to Enforce, Discover, and Promote Symmetry in Machine Learning
by Sam Otto, with N. Zolman, N. Kutz, & myself
A tour de force in machine learning & differential geometry
https://t.co/9Gx1iF4GUc
(w/ beautiful drawings by Sam)
Last week IHES hosted the workshop “Homogeneous Dynamics and Geometry in Higher-Rank Lie Groups”.
You can now find all the lectures online, on https://t.co/FuDiCSk3Ci ➡️https://t.co/OhMbXMrMtr
#liegroups #geometry
The workshop "Homogeneous Dynamics and Geometry in Higher-Rank Lie Groups" will take place next week at IHES. In addition to talks on recent advances in research the workshop will feature 3 mini courses. #geometry #grouptheory #liegroups
https://t.co/r2SLRzFISk
【日帰り研究会】AGU 表現論セミナー:
Workshop on Harmonic Analysis on Lie groups and Representations of Hecke Algebras
2023 年 3 月 20 日 (月) March 20th, Monday, 2023
青山学院大学理工学部 相模原キャンパス L603 室
https://t.co/dbGoAQfjzH
#HarmonicAnalysis #LieGroups
1/🧵
Mind-Bending Spacetime-Warping LIE-Grouping TOEs #JGMoxness
#TOE
#LIEgroups
#MindBending
#SpacetimeWarping
#QuantumGravity
#SubPlanckianSpacetime
#PlanckStarPhysics
#Physics
#Engineering
#Mathematica
🎂Celebrating the 179th birthday of Sophus Lie (1842-1899) born #OTD in Nordfjordeide, Norway 🇳🇴
#LieGroups #LieAlgebras #LieTheory
👨🏫@zbMATH https://t.co/4PvkdqetBa
📘Arild Stubhaug: The Mathematician Sophus Lie
https://t.co/HkExsaKpaj
#zbMath Review: https://t.co/uq2l1QglfU
Lie Transformation Groups - An Introduction to Symmetry Group Analysis of Differential Equations
by Michael Kunzinger @univienna
#lecturenotes #symmetries #PDEs #SymmetryGroups #LieGroups
https://t.co/YScyLbveye @arxiv
Élie Cartan (1869-1951) 🇫🇷 was born on 9 April, 152 years ago.
He gave an invited talk at #ICM1900 Paris, #ICM1920 Strasbourg, #ICM1924 Toronto, #ICM1928 Bologna, #ICM1932 Zürich and #ICM1936 Oslo.
#HistoryOfICM #Liegroups
@zbMATH profile of Élie Cartan https://t.co/OyEh7x1QZK
#PiatetskiShapiroAutomorphicForms-3.
"Siegel's book also contained explicit descriptions of symmetric domains; at that time, I did not know the general theory of #LieGroups. So this description was very important for me. The realization of bounded domains as unbounded domains
>
The #Startdust-R Training School III continues in the afternoon!
Shivesh Kumar (@DFKI Robotics innovation Center, Bremen) will present his lecture "Lie group based modelling of robot kinematics & dynamics and an optimization based view on robotics"
#robotics #LieGroups
#TSIII
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